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Sam Nead
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I think you mean, in the first paragraph “the link of each ideal vertex is a torus” and in the second paragraph “the link of an ideal vertex is instead a surface of genus two”.

Such triangulations are sometimes called “pseudo-triangulations”, and the spaces they give “pseudo-manifolds”. For a recent discussion see the paper Traversing three-manifold triangulations and spines by Rubinstein, Segerman, and Tillmann.

I think you mean, in the first paragraph “the link of each ideal vertex is a torus” and in the second paragraph “the link of an ideal vertex is instead a surface of genus two”.

Such triangulations are sometimes called “pseudo-triangulations”, and the spaces they give “pseudo-manifolds”.

I think you mean, in the first paragraph “the link of each ideal vertex is a torus” and in the second paragraph “the link of an ideal vertex is instead a surface of genus two”.

Such triangulations are sometimes called “pseudo-triangulations”, and the spaces they give “pseudo-manifolds”. For a recent discussion see the paper Traversing three-manifold triangulations and spines by Rubinstein, Segerman, and Tillmann.

Source Link
Sam Nead
  • 28.1k
  • 5
  • 72
  • 131

I think you mean, in the first paragraph “the link of each ideal vertex is a torus” and in the second paragraph “the link of an ideal vertex is instead a surface of genus two”.

Such triangulations are sometimes called “pseudo-triangulations”, and the spaces they give “pseudo-manifolds”.